Gr,p,n tantalizers
نویسنده
چکیده
and has propagating number 3. The graph representing d is not unique. The composition d1 ◦ d2 of partition diagrams d1, d2 ∈ Ak is the set partition obtained by placing d1 above d2 and identifying the bottom dots of d1 with the top dots of d2, removing any connected components that live entirely in the middle row. For k ∈ 1 2Z>0 and n ∈ C, the partition algebra CAk(n) is the associative algebra over C with basis Ak, CAk(n) = Cspan-{d ∈ Ak}, and multiplication defined by d1d2 = n(d1 ◦ d2),
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